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Thread: sequence

  1. #1

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    Addicted Member dolor's Avatar
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    sequence

    Calculate pi!

    No, just kidding. Here's the real one:

    Find the nth term of the sequence 1, 2, 4, 7, 11, ...


    (if you wanna calculate pi...well, have fun)
    - you've been privileged to read a post by Miz

  2. #2
    Only Slightly Obsessive jemidiah's Avatar
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    f(n) = .5n(n-1) + 1

    Got it through a quadratic regression, not logic
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    Bertrand Russell

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  3. #3
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    Slightly off topic, but hasn't one state of America decided that pi should be known as 3 exactly? Probably just a rumour but it wouldn't surprise me.

    Tn = n(n - 1)/2 + 1

    Same as jemidiah.

  4. #4
    Only Slightly Obsessive jemidiah's Avatar
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    Actually, that was just a joke that probably got misconstrued somewhere. Some people (ie, me ) memorize Pi to a number of digits (I'm up to 3.14159265358979323642 from memory; every time I see a new one, I tack it on, although that's getting rarer and rarer ).
    The time you enjoy wasting is not wasted time.
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  5. #5
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    3.14159 is as far I as ever go. If I need more digits I open Mathematica, or ask someone else who knows .

  6. #6
    So Unbanned DiGiTaIErRoR's Avatar
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    3.1415926535897932384626433832795

  7. #7
    Only Slightly Obsessive jemidiah's Avatar
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    I've been wrong with the last four digits?!!!!! AHHHHH!!!!!! Oh well

    On a seperate note, the Windows XP PowerToy calculator can go up to 512 digits meaning I've got some work to do
    The time you enjoy wasting is not wasted time.
    Bertrand Russell

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  8. #8
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    Mathematica just gave me 100,000 digits of Pi in less than a second. I love playing around with that program, it seems nothing is too hard for it. I once did Factorial[100000], I left the room and came back and my computer was running low on resources. (I also had 3D Studio MAX idling)

  9. #9
    Fanatic Member twanvl's Avatar
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    DiGiTaIErRoR: That's exactly the number of digits the windows caculator gives you
    3.1415926535897932384626433832795028841971693993

  10. #10
    Fanatic Member sql_lall's Avatar
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    Talking hmmm

    if u just look at the differences in the series, you get 1, 2, 3, 4...
    look familiar? Hence the triangular numbers, +1
    sql_lall

  11. #11

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    Addicted Member dolor's Avatar
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    you know what's crazy...those people that memorize pi to like past 100 digits... ugh

    no offense to anyone out there, i just think it's crazy
    - you've been privileged to read a post by Miz

  12. #12
    So Unbanned DiGiTaIErRoR's Avatar
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    Originally posted by twanvl
    DiGiTaIErRoR: That's exactly the number of digits the windows caculator gives you
    3.1415926535897932384626433832795028841971693993
    Coincidence? I think not!

  13. #13
    Frenzied Member Spajeoly's Avatar
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    Well, not like it's really ever needed, but if you want to take it farther you could let this page run for a while.

  14. #14
    Frenzied Member Acidic's Avatar
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    Well, using the prgram I made on my TI83 last summer I get:
    Un = .5n^2 -.5N+1
    Which i suppose is the same as:
    Un = .5n(n-1)+4

    Oh, god I just realised this thread is slightly out of date, oh well.

  15. #15
    Frenzied Member Spajeoly's Avatar
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    You and me both, pal.

    Look at the date on my last post here.

    But it aint that out of date, only a few days really. I was just all happy to have something to post about in the math forums, I am more then out of my element here.

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